louis030195

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Louis Beaumont (@louis030195) 🤔

Carbon-based intelligence 🐒.

🔗 Links

🌊 My memory stream

Here is a list of Louis brain diet & outputs:

👋 Favourite daily quotes from readwise.io/@louis

The most valuable knowledge is always discovered last: but the most valuable knowledge consists of methods.

The Will to Power

Friedrich Wilhelm Nietzsche

Marc Andreessen's information diet Summary: "I'm on a total barbell. Like, so I either get information that's current right now, or I'm reading a book more often than I was like 50 or 100 years old," he said. "What I try to do is basically like fuzz out everything over a day, week, month, even year time frame." He added: "It's one of the reasons I follow 20,000 people on Twitter". Transcript: Speaker 1 And so one is, yeah, I mean, look, there's a big information diet component to it, like what are your information sources? I'll just give you my version of it. Like 100% of my information diet is either social media or books. Like, I'm on a total barbell. Like, so I either get information that's current right now, or I'm reading a book that more often than I was like 50 or 100 years old. And what I try to do is basically like fuzz out everything over a day, week, month, even year time frame, and just like fuzzle that stuff out. So it's like it's either leading edge information, or it's like basically permanent value. And so what that does is like then my social media experience, the purpose of my time on social media as a consumer of it is basically, OK, what I want, keep me on the leading edge. Show me all the new stuff. Show me all the new thinking. Show me all the crazy ideas. Like, get me exposed to all of the really creative people. And it's one of the reasons I follow 20,000 people on Twitter.

Marc Andreessen on Elon Musk, Good Startup Ideas, How to Have the Courage to Think Independently and Finding a Co-Founder

Aarthi and Sriram's Good Time Show

In differential calculus and differential geometry, an inflection point, point of inflection, flex, or inflection (British English: inflexion) is a point on a smooth plane curve at which the curvature changes sign. In particular, in the case of the graph of a function, it is a point where the function changes from being concave (concave downward) to convex (concave upward), or vice versa.

Inflection Point - Wikipedia

en.wikipedia.org

🧠 Recent entropy generated by my brain

ℹ️ some of my latest thoughts, written in obsidian.md notes

brain upload 100924

brain upload 100924

brain upload 100924

📚 Books Louis is reading

✍ Recent book reviews

Anything that align with your interest? Let’s have a 15-30 min remote coffee: